In this paper we provide a new tableau characterization for the Weighted Partial Regular MinSat and Weighted Partial Regular MaxSat problems, which are, respectively, variants of the Minimum and Maximum Satisfiability problems. Our characterization has the advantage of constructing tableaux with fewer nodes compared to those built with known characterizations. We address the problems for the case of formulas in non-clausal form. We also discuss how our results can be adapted to the other versions of these problems.

Fiorino, G. (2025). New tableau characterizations for non-clausal regular MinSAT and MaxSAT problems. LOGIC JOURNAL OF THE IGPL, 33(6) [10.1093/jigpal/jzaf058].

New tableau characterizations for non-clausal regular MinSAT and MaxSAT problems

Fiorino G.
Primo
2025

Abstract

In this paper we provide a new tableau characterization for the Weighted Partial Regular MinSat and Weighted Partial Regular MaxSat problems, which are, respectively, variants of the Minimum and Maximum Satisfiability problems. Our characterization has the advantage of constructing tableaux with fewer nodes compared to those built with known characterizations. We address the problems for the case of formulas in non-clausal form. We also discuss how our results can be adapted to the other versions of these problems.
Articolo in rivista - Articolo scientifico
Regular propositional logic; Maximum satisfiability; Minimum satisfiability; Semantic tableaux
English
20-nov-2025
2025
33
6
jzaf058
none
Fiorino, G. (2025). New tableau characterizations for non-clausal regular MinSAT and MaxSAT problems. LOGIC JOURNAL OF THE IGPL, 33(6) [10.1093/jigpal/jzaf058].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/584281
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